Soviet Mining

, Volume 21, Issue 6, pp 469–476 | Cite as

Propagation of elastic waves excited by the tip of a crack under antiplane strain conditions

  • L. A. Nazarov
Mechanics of Rock Masses and Mining Pressure


Wave Front Rigid Boundary Seismic Wave Propagation Fracture Domain Complex Variable Function 
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Literature Cited

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    M. A. Sadivskii, V. F. Pisarenko, and V. V. Shteinberg, “On the dependence of earthquake energy on the volume of a seismic focus,” Dokl. Akad. Nauk SSSR,271, No. 3 (1983).Google Scholar
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    E. I. Shemyakin, “Stress-strain state at the vertex of a slit in the antiplane strain of an elastic-plastic body,” Zh. Prikl. Mekh. Tekh. Fiz., No. 2 (1974).Google Scholar
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    E. I. Shemyakin, “Stress-strain state at the vertex of a slit in the antiplane strain of mountain rocks,” Fiz.-Tekh. Probl. Razrab. Polezn. Iskop., No. 1, (1973).Google Scholar
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    S. L. Sobolev, “Certain questions of the propagation theory of vibrations,” Supplement to P. Frank and R. von Mises, Differential and Integral Equations of Mathematical Physics [Russian translation], ONTI, Leningrad (1937).Google Scholar
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    G. I. Petrashen’, “Method of constructing solutions of seismic wave propagation problems in isotropic media containing plane-parallel layers,” Questions of the Dynamical Theory of Seismic Wave Propagation [in Russian], Vol. 1. Gostoptekhizdat, Leningrad (1957).Google Scholar
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    M. A. Lavrent’ev and B. V. Shabat, Complex Variable Function Theory [in Russian], Nauka, Moscow (1974).Google Scholar

Copyright information

© Plenum Publishing Corporation 1986

Authors and Affiliations

  • L. A. Nazarov

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